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Feynman and computation: exploring the limits of computers

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Author(s): Anthony J.G. Hey
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Publisher: Westview Press
Year:1998
Langue: English
Pages: 462 pages
Size:5.38 MB
Extension:DjVU


[tab] [content title="Summary"]Feynman and computation: exploring the limits of computers [/content] [content title="Content"]Feynman and Computation: Exploring the Limits of Computers delves into the fascinating interplay between Richard Feynman's contributions to physics and the field of computation. This book examines Feynman's insights into quantum mechanics and their implications for computer science, particularly the concept of quantum computing. The author explores the theoretical foundations of computation, highlighting the limitations of classical computers and the potential of quantum systems to overcome these boundaries. By analyzing Feynman's ideas on how nature computes and how these principles can inform the development of new computing technologies, the book presents a thought-provoking discussion on what can be computed and the resources required. Through a blend of physics, computer science, and philosophy, this work offers a comprehensive perspective on the challenges and possibilities that lie at the intersection of these fields. It serves as both an homage to Feynman's legacy and a forward-looking exploration of the future of computation. [/content] [content title="Author(s)"]Anthony J.G. Hey is a prominent physicist and computer scientist known for his work in computational science and quantum computing. As the author of Feynman and Computation: Exploring the Limits of Computers, Hey explores the intersection of Richard Feynman's ideas in physics and the theoretical foundations of computation. His research emphasizes the implications of quantum mechanics for computing and aims to deepen our understanding of computational limits. With a background in both physics and computer science, Hey's insights contribute significantly to the ongoing dialogue about the future of technology and computation. [/content] [/tab]


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